In September , Edward Frenkel gave a series of four lectures at MSRI, ” Elementary Introduction to the Langlands Program”. The videos of the lectures. An Introduction to the Langlands Program present a broad, user-friendly introduction to the Langlands program, that is, Elementary Theory of L- Functions I. Discover Archives, a shared portal for exploring archival holdings at the University of Toronto and its federated colleges.

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Langlands, L-indistinguishability for SL 2Canad. MR [Flick 4] Y. MR [Humph] J. Lie Groups,Lecture Notes in Math. MR [Ral] S.

Mathematical Sciences Research Institute

PlatonovArithmetic theory of algebraic groupsUspekhi Mat. MR [Shintani] T. Saito, Automorphic forms and algebraic extensions of number fieldsLectures in Math. Li, On the representations of GL 2. Langlands, On the notion of an automorphic representationProc.

  DEI 611T PDF

Tits, Reductive groups over local fields Proc. MR [Ge2] S. Gerardin, Cuspidal unramified series for central simple algebras over local lajglandsProc. MR [Zagier] D. Shelstad, Orbital integrals and a family of groups attached to a real reductive groupAnn.

Gelbart : An elementary introduction to the Langlands program

MR [Li] W. MR [Wald] J. Silberger, Discrete series introoduction classification for p-adic groups. MR [Ho 1] R. Waldspurger, Correspondance de ShimuraJ.

MR [Be Ze] I. WaldspurgerCorrespondance de ShimuraJ. MR [Ho 2] R. MR [Langlands 9] R. MR [Ge Ja 2] S. MR [Kott] R.

II, Lecture Notes in Math. Knapp, L-indistinguishability and R groups for the special linear groupsAdv. Weil, Sur certaines groups d’operateurs unitairesActa Math. Zink, Uber die lokale Zeta-funktion von ShimuravarietatenInvent. MR [Sa Sh] P.

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MR [Mac] I. Macdonald, Spherical functions too a group of p-adic typeRamanujan Inst. Shimizu, Theta-series and automorphic forms on GL 2J.


MR [Bo 2] A. MR [R S] S. James ArthurThe trace formula in invariant formAnn. MR [Rap Z] M.

MR [Shimura] G. Zagier, Eisenstein series and the Selberg trace formula.